Skip to content
Surf Wiki
Save to docs
people/1580s

From Surf Wiki (app.surf) — the open knowledge base

Pierre Vernier

French mathematician

Pierre Vernier

Summary

French mathematician

Vernier caliper]] using the scale invented by Pierre Vernier

Pierre Vernier (; 19 August 1580 at Ornans, Franche-Comté (at that time ruled by the Spanish Habsburgs, now part of France) – 14 September 1637, same location) was a mathematician and instrument inventor. He was the inventor and eponym of the vernier scale used in measuring devices.

Life

Vernier caliper scales; main at top, vernier at bottom. It reads 3.58 mm ± 0.02 mm by adding 3.00 mm (left red mark) on the fixed main scale to vernier 0.58 mm (right red mark). The main scale reading is the rightmost graduation that is to the left of the zero on the vernier scale. The vernier reading is found by locating the best aligned lines between the two scales. The 0.02 mm engraving indicates the caliper's accuracy and is the "Vernier constant" for this scale.]]He was born in [[Ornans]], France, in 1580. He was taught science by his father. He became captain and castellan of the castle at Ornans, for the King of Spain. He was also later councillor and director general of economy in the [[County of Burgundy]].

In Brussels, in the year 1631, Vernier published his treatise La construction, l'usage, et les propriétés du quadrant nouveau de mathématique, and dedicated it to the Infanta. In it, he described the ingenious device which now bears his name, the vernier scale.

To a quadrant with a primary scale in half degrees Vernier proposed to attach a movable sector, thirty-one half degrees in length but divided into thirty equal parts (each part therefore consisting of a half-degree plus one minute). In measuring an angle, minutes could be easily reckoned by noticing which division line of the sector coincided with a division line of the quadrant.

Christopher Clavius had earlier mentioned this idea but had not proposed to attach the scale permanently to the instrument.

The name vernier is now applied to the small movable scale attached to a caliper, sextant, barometer, or other graduated instrument and was given by Jérôme Lalande. Lalande showed that the previous name, nonius after Pedro Nunes, belonged more properly to a different contrivance. The name nonius continued to be applied to the vernier until the beginning of the 19th century.

Notes

References

References

  1. (1631). "La Construction, l'Usage et les Propriétez du Quadrant Nouveau de Mathématique". Francois Vivien.
  2. Clavius, Christopher (1604) [https://books.google.com/books?id=HJNHAQAACAAJ&pg=PP5 ''Geometria Practica''] (in Latin) Rome, (Italy): Aloisii Zannetti. Book 1, chapter 2, pp. 15–19. See especially the illustration on p. 16. From p. 15: ''"Constructio quadrantis, in quo minuta quoque, ac secunda deprehendantur, etiam si gradus in ea secti non-sint. Et quo pacto eadem minuta & sec. obtineri possint in quadrante in 90 gradus distributo. Ac denique qua ratione ex data recta in paucissimas partes aequales divisa abscindi possint partes millesimae, etc."'' (The construction of a quadrant in which any minute and second [of arc] are observed, even if they are not divided into those graduations. And where fixed, the same minute and second may be able to be obtained on a quadrant [that has been] divided into 90 degrees And furthermore by the same reasoning, from a given straight [line], they may be able to be divided into the smallest, equally divided parts (thousandths, etc.).)
  3. (1764). "Astronomie". Desaint & Saillant.
  4. Daumas, Maurice, ''Scientific Instruments of the Seventeenth and Eighteenth Centuries and Their Makers'', Portman Books, London 1989 {{ISBN. 978-0-7134-0727-3
Wikipedia Source

This article was imported from Wikipedia and is available under the Creative Commons Attribution-ShareAlike 4.0 License. Content has been adapted to SurfDoc format. Original contributors can be found on the article history page.

Want to explore this topic further?

Ask Mako anything about Pierre Vernier — get instant answers, deeper analysis, and related topics.

Research with Mako

Free with your Surf account

Content sourced from Wikipedia, available under CC BY-SA 4.0.

This content may have been generated or modified by AI. CloudSurf Software LLC is not responsible for the accuracy, completeness, or reliability of AI-generated content. Always verify important information from primary sources.

Report